add reference

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...@@ -318,11 +318,12 @@ From a computational point of view, one could say, that we now plug the Chern cl ...@@ -318,11 +318,12 @@ From a computational point of view, one could say, that we now plug the Chern cl
We have $f(x)=1-e^{-x}$ in this case. We have $f(x)=1-e^{-x}$ in this case.
The associated genus is called \Index{Todd genus}. The associated genus is called \Index{Todd genus}.
This also gives the notion of the \Index{Todd class} and the associated multiplicative sequence is sometimes called \Index{Todd sequence}. This also gives the notion of the \Index{Todd class} and the associated multiplicative sequence is sometimes called \Index{Todd sequence}.
We will denote the Todd class of a complex vector bundle $E$ by We will denote the total Todd class of a complex vector bundle $E$ by
\[ \[
\td(E) \td(E)
\] \]
and use the usual conventions for $\td(M)$ and so on. and use the usual conventions for $\td(M)$ and so on.
References: \cite[Ex.~III.11.11]{lawson_spin}
\end{example} \end{example}
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